Interfacial phenomena play such a crucial role in life processes that the teaching of them must be an essential part of undergraduate programmes in life sciences. However, the role of interfacial tension, seen as a force per unit length of the separation perimeter between different media, is not always clearly seen in this teaching. The authors illustrate the difficulties by considering several problems of radial symmetry, in particular that of a liquid drop laid down on a solid plane or on top of an immiscible liquid, the role of gravity being taken into account. In addition to the boundary condition at the rim of the drop (the classical Young's relation), the balance between the Laplace and the hydrostatic force over the surfaces can be expressed as a condition at the perimeter which should not be confused with the previous condition. The confusion is the cause of unsatisfactory derivations of relations such as capillary ascent in a tube (Jurin's formula).